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Hamza Sulayman Abdullahi

Researcher at Bayero University Kano

Publications -  8
Citations -  55

Hamza Sulayman Abdullahi is an academic researcher from Bayero University Kano. The author has contributed to research in topics: Stiffness matrix & Matrix (mathematics). The author has an hindex of 3, co-authored 6 publications receiving 23 citations. Previous affiliations of Hamza Sulayman Abdullahi include SRM University & Zhejiang University.

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A novel multi-cell square tubal structure based on Voronoi tessellation for enhanced crashworthiness

TL;DR: In this article, a multi-cell tubal structure with randomized cell sizes was proposed to enhance the energy absorption of the conventional square tubes by utilizing the random nature of Voronoi tessellations.
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Time efficiency and error estimation in generating element stiffness matrices of plane triangular elements using Universal Matrix Method and Gauss-Quadrature

TL;DR: In this article, the interpolation functions of the field variable function (displacement) are integrated explicitly once and for all when geometric transformation function is linear, to give the constant universal matrices.
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Predicting the elastic properties of closed-cell aluminum foams: a mesoscopic geometric modeling approach

TL;DR: In this paper, a mesoscopic modeling approach for constructing a geometric model that captures these characteristics and can be used to predict its elastic properties is presented, where a new method for finding the number of seeds based on the cell diameter distribution and an algorithm for computing and assigning the irregular cell wall thickness based on reverse bubble growth.
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A two-stage approach to the optimization design of multi-cell square tubal structures

TL;DR: The two-stage discrete and continuous optimization approach has demonstrated that it not only provides a systematic approach to searching optimal structure but also creates a series of novel multi-cell topological configurations with enhanced crashworthiness.
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Fast numerical algorithms with universal matrices for finding element matrices of quadrilateral and hexahedral elements

TL;DR: In this article, a new closed-form formulation with universal matrices strongly recommends that Weighted Richardson Extrapolation (WRE) with robust and hourglass controlled one-point quadrature can absolutely replace the conventional Gauss Quadrature in terms of efficiency, accuracy, and speed to find element stiffness matrices of quadrilateral and hexahedral elements.